Certificate for #15690 ⟨a, b | aab=ba, abaaa=b⟩

Completion settings:

[1] ba=aab

Axiom: aab=ba.

Flip LHS and RHS.

Defines rule #2.

Referenced by [2].

[2] aaaaaaab=b

Axiom: abaaa=b.

Reduce LHS:

[1]a(ba)aa
[1]⇒ aaa(ba)a
[1]⇒ aaaaa(ba)
⇒ aaaaaaab

Defines rule #1.